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{{Odd polygon db|Odd polygon stat table|p17}}
In [[geometry]], a '''heptadecagon''' (or '''17-gon''') is a seventeen-sided [[polygon]].
 
==Regular heptadecagon construction==
The regular heptadecagon is a [[constructible polygon]] (that is, one that can be constructed using a compass and unmarked straightedge), as was shown by [[Carl Friedrich Gauss]] in 1796 at the age of 19.<ref name="Jones">Arthur Jones, Sidney A. Morris, Kenneth R. Pearson, ''Abstract Algebra and Famous Impossibilities'', Springer, 1991, ISBN 0387976612, [http://books.google.com/books?id=6dSIBBW87b8C&pg=PA178 p. 178.]</ref> This proof represented the first progress in regular polygon construction in over 2000 years.<ref name="Jones"/> Gauss's proof relies firstly on the fact that constructibility is equivalent to expressibility of the [[trigonometric function]]s of the common angle in terms of [[arithmetic]] operations and [[square root]] extractions, and secondly on his proof that this can be done if the odd prime factors of ''n'' are distinct Fermat primes, which are of the form <math>\scriptstyle F_{n} = 2^{2^{ \overset{n} {}}} + 1</math>. Constructing a regular heptadecagon thus involves finding the cosine of <math>2\pi/17</math> in terms of square roots, which involves an equation of degree 17—a Fermat prime. Gauss' book ''[[Disquisitiones Arithmeticae]]'' gives this as (in modern notation):
:<math>
\begin{align} 16\,\operatorname{cos}{2\pi\over17} = & -1+\sqrt{17}+\sqrt{34-2\sqrt{17}}+ \\
                                                    & 2\sqrt{17+3\sqrt{17}-
                                                        \sqrt{34-2\sqrt{17}}-
                                                      2\sqrt{34+2\sqrt{17}}}.
\end{align}</math>
 
Constructions for the regular triangle and polygons with ''2''<sup>''h''</sup>  times as many sides had been given by Euclid, but constructions based on the Fermat primes other than 3 and 5 were unknown to the ancients. (The only known Fermat primes are ''F<sub>n</sub>'' for ''n'' = 0, 1, 2, 3, 4. They are 3, 5, 17, 257, and 65537.)
 
The first explicit construction of a heptadecagon was given by [[Johannes Erchinger]] in 1825. Another method of construction uses [[Carlyle circle]]s, as shown below. Based on the construction of the regular 17-gon, one can readily construct ''n''-gons with ''n'' being the product of 17 with 3 or 5 (or both) and any power of 2: a regular 51-gon, 85-gon or 255-gon and any regular ''n''-gon with ''2''<sup>''h''</sup> times as many sides.
 
[[File:Regular Heptadecagon Using Carlyle Circle.gif|512px|center]]
 
===Petrie polygons===
The regular heptadecagon is the [[Petrie polygon]] for one higher-dimensional polytope, projected in a skew [[orthogonal projection]]:
 
{| class=wikitable
|- align=center
|[[File:16-simplex_t0.svg|150px]]<br>[[16-simplex]] (16D)
|}
 
==See also==
*[[Compass and straightedge]]
*[[Constructible polygon]]
 
==References==
{{reflist}}
 
==Further reading==
*{{cite journal |last=Dunham |first=William |authorlink=William Dunham (mathematician) |date=September 1996 |title=1996&mdash;a triple anniversary |journal=[[Math Horizons]] |pages=8&ndash;13 |url=http://mathdl.maa.org/mathDL/22/?pa=content&sa=viewDocument&nodeId=3057 |accessdate=2009-12-06 }}
*[[Felix Klein|Klein, Felix]] et al. ''Famous Problems and Other Monographs''. – Describes the algebraic aspect, by Gauss.
 
==External links==
*{{MathWorld|title=Heptadecagon|urlname=Heptadecagon}} Contains a description of the construction.
*{{MathPages|id=home/kmath487|title=Constructing the Heptadecagon}}
*[http://mathworld.wolfram.com/TrigonometryAnglesPi17.html Heptadecagon trigonometric functions]
*[http://www.SolarUK.net heptadecagon building] New R&D center for SolarUK
*[http://news.bbc.co.uk/1/hi/england/7911406.stm BBC video] of New R&D center for SolarUK
 
{{Polygons}}
 
[[Category:Polygons]]
[[Category:Euclidean plane geometry]]

Revision as of 19:47, 2 February 2014

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What makes the argument that 'essay writing is an art' hold water, however, is the fact that a considerable number of those who struggle with the writing essay task are not necessarily daft people in general terms, but rather people who simply happen to lack aptitude in the fine art that is essay writing. The followings describe what topics you are ready to obtain when you're looking to buy essay paper. The introduction section of an essay consists of the main idea of the essay. And they can ask the kinds of quirky questions'both short answer and full-on essays'that require an element of self-reflection on the part of the applicant. If you adored this article and you would like to collect more info with regards to buy essay college kindly visit the web site. Selection of catchy and precise title will definitely improve the quality of essay.

Write a quick schedule to help you allocate your time wisely: list the days you have left and the time during the day you will be able to work. Persuasive essay also called as argumentative essays are written for the sole purpose of convincing the readers about a particular point of view. This is not often an easy program to enroll into because it is targeted by very many students world wide. "Knowing the truth" behind your recently rejected work will not help. Most of online essay writing companies are there t make money and thus students should be keen when seeking their analytical essay writing help. In geometry, a heptadecagon (or 17-gon) is a seventeen-sided polygon.

Regular heptadecagon construction

The regular heptadecagon is a constructible polygon (that is, one that can be constructed using a compass and unmarked straightedge), as was shown by Carl Friedrich Gauss in 1796 at the age of 19.[1] This proof represented the first progress in regular polygon construction in over 2000 years.[1] Gauss's proof relies firstly on the fact that constructibility is equivalent to expressibility of the trigonometric functions of the common angle in terms of arithmetic operations and square root extractions, and secondly on his proof that this can be done if the odd prime factors of n are distinct Fermat primes, which are of the form . Constructing a regular heptadecagon thus involves finding the cosine of in terms of square roots, which involves an equation of degree 17—a Fermat prime. Gauss' book Disquisitiones Arithmeticae gives this as (in modern notation):

Constructions for the regular triangle and polygons with 2h times as many sides had been given by Euclid, but constructions based on the Fermat primes other than 3 and 5 were unknown to the ancients. (The only known Fermat primes are Fn for n = 0, 1, 2, 3, 4. They are 3, 5, 17, 257, and 65537.)

The first explicit construction of a heptadecagon was given by Johannes Erchinger in 1825. Another method of construction uses Carlyle circles, as shown below. Based on the construction of the regular 17-gon, one can readily construct n-gons with n being the product of 17 with 3 or 5 (or both) and any power of 2: a regular 51-gon, 85-gon or 255-gon and any regular n-gon with 2h times as many sides.

Petrie polygons

The regular heptadecagon is the Petrie polygon for one higher-dimensional polytope, projected in a skew orthogonal projection:


16-simplex (16D)

See also

References

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Further reading

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  • Klein, Felix et al. Famous Problems and Other Monographs. – Describes the algebraic aspect, by Gauss.

External links



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  • Heptadecagon trigonometric functions
  • heptadecagon building New R&D center for SolarUK
  • BBC video of New R&D center for SolarUK

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  1. 1.0 1.1 Arthur Jones, Sidney A. Morris, Kenneth R. Pearson, Abstract Algebra and Famous Impossibilities, Springer, 1991, ISBN 0387976612, p. 178.